Model Report for EPC:tabular
Generated on 30 Jun 2025, 17:38 ● 3,374 original samples, 3,374 synthetic samples
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Accuracy
83.4%
(90.2%)
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Similarity
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Distances
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Correlations
Univariate Distributions
Bivariate Distributions
Accuracy
| Column | Univariate | Bivariate | Trivariate |
|---|---|---|---|
| EPt | 98.1% | 90.5% | 77.2% |
| yie | 97.9% | 88.7% | 70.7% |
| EPc | 97.3% | 90.2% | 76.0% |
| total_opaque_surface | 97.3% | 82.9% | 65.9% |
| latitude | 97.2% | 87.1% | 69.0% |
| system_type | 97.1% | 90.3% | 76.2% |
| average_opaque_surface_transmittance | 97.0% | 87.7% | 69.8% |
| average_glazed_surface_transmittance | 96.9% | 87.9% | 70.2% |
| total_glazed_surface | 96.8% | 84.1% | 67.3% |
| floors | 96.8% | 90.8% | 77.5% |
| EPw | 96.5% | 89.2% | 71.5% |
| longitude | 96.5% | 86.5% | 68.7% |
| Cm | 96.5% | 84.2% | 67.6% |
| EPgl | 95.9% | 87.3% | 69.0% |
| Asol | 95.9% | 85.1% | 68.5% |
| nominal_power | 95.7% | 85.1% | 68.7% |
| EPv | 95.4% | 90.1% | 77.0% |
| QHimp | 95.2% | 84.1% | 67.3% |
| degree_days | 94.9% | 86.6% | 69.0% |
| QHnd | 94.9% | 83.8% | 67.1% |
| air_changes | 94.7% | 87.8% | 70.6% |
| heated_gross_volume | 94.6% | 80.9% | 63.9% |
| heat_loss_surface | 94.5% | 79.0% | 61.4% |
| EPh | 94.4% | 86.0% | 68.2% |
| installation_year | 94.3% | 88.2% | 71.0% |
| cooled_gross_volume | 93.9% | 85.2% | 70.4% |
| surface_to_volume_ratio | 93.8% | 85.4% | 68.9% |
| total_effective_ventilation_flow | 93.7% | 86.8% | 70.7% |
| net_area | 93.6% | 78.7% | 61.8% |
| EPl | 93.5% | 87.4% | 70.4% |
| heated_usable_area | 93.1% | 79.0% | 62.2% |
| ventilation_type | 91.7% | 89.1% | 78.9% |
| construction_year | 91.6% | 86.0% | 69.6% |
| DPR412_classification | 90.8% | 86.0% | 71.7% |
| cooled_usable_area | 80.5% | 75.5% | 64.1% |
| Total |
94.8% (97.4%) |
85.8% (92.2%) |
69.7% (81.0%) |
Explainer
Accuracy of synthetic data is assessed by comparing the distributions of the synthetic (shown in green) and the original data (shown in gray).
For each distribution plot we sum up the deviations across all categories, to get the so-called total variation distance (TVD). The reported accuracy is then simply reported as 100% - TVD.
These accuracies are calculated for all univariate, bivariate and trivariate distributions. A final accuracy score is then calculated as the average across all of these.
Similarity
Explainer
These plots show the first 3 principal components of training samples, synthetic samples, and (if available) holdout samples within the embedding space. The black dots visualize the centroids of the respective samples.
The similarity metric then measures the cosine similarity between these centroids. We expect the cosine similarity to be close to 1, indicating that the synthetic samples are as similar to the training samples as the holdout samples are.
Distances
| Synthetic vs. Training | Synthetic vs. Holdout | Training vs. Holdout | |
| Identical Matches | 0.0% | 0.0% | 0.3% |
| DCR Average | 0.254 | 0.256 | 0.152 |
| NNDR Min10 | 0.538 | 0.524 | 0.311 |
| DCR Share | 53.4% of synthetic samples are closer to a training than to a holdout sample | ||
| NNDR Ratio | 1.025 = (NNDR Min10 of Synthetic vs. Training) / (NNDR Min10 of Synthetic vs. Holdout) | ||
Explainer
Synthetic data shall be as close to the original training samples, as it is close to original holdout samples, which serve us as a reference.
This can be asserted empirically by measuring distances between synthetic samples to their closest original samples, whereas training and holdout sets are sampled to be of equal size.
A green line that is significantly left of the dark gray line implies that synthetic samples are closer to the training samples than to the holdout samples, indicating that the data has overfitted to the training data.
A green line that overlays with the dark gray line validates that the trained model indeed represents the general rules, that can be found in training just as well as in holdout samples.
The DCR share indicates the proportion of synthetic samples that are closer to a training sample than to a holdout sample, and ideally, this value should not significantly exceed 50%, as a higher value could indicate overfitting.
The NNDR ratio is the ratio of the 10-th smallest NNDR for synthetic vs. training, divided by 10-th smallest NNDR for synthetic vs. holdout. Ideally, this value should be close to 1, indicating that the synthetic samples are in sparse as well as in dense regions just as close to the training samples as to the holdout samples.